1
GATE CSE 2007
MCQ (Single Correct Answer)
+2
-0.6
Consider the table employee(empId, name, department, salary) and the two queries Q1, Q2 below. Assuming that department 5 has more than one employee, and we want to find the employees who get higher salary than anyone in the department 5, which one of the statements is TRUE for any arbitrary employee table?
Q1:
Select e.empId 
From employee e 
Where not exists 
  (Select * From employee s
   where s.department = "5" and 
   s.salary >=e.salary);
Q2:
Select e.empId 
From employee e 
Where e.salary > Any 
( Select distinct salary 
From employee s 
Where s.department = "5");
A
Q1 is the correct query.
B
Q2 is the correct query.
C
Both Q1 and Q2 produce the same answer.
D
Neither Q1 nor Q2 is the correct query.
2
GATE CSE 2007
MCQ (Single Correct Answer)
+2
-0.6
Which one of the following statements if FALSE?
A
Any relation with two attributes is in $$BCNF.$$
B
A relation in which every key has only one attribute is in $$2NF$$.
C
A prime attribute can be transitively dependent on a key in a $$3$$ $$N$$F relation.
D
A prime attribute can be transitively dependent on a key in a $$BCNF$$ relation.
3
GATE CSE 2007
MCQ (Single Correct Answer)
+2
-0.6
The control signal functions of a $$4$$-bit binary counter are given below $$($$where $$X$$ “don’t care”$$):$$ GATE CSE 2007 Digital Logic - Sequential Circuits Question 21 English 1

The counter is connected as follows:

GATE CSE 2007 Digital Logic - Sequential Circuits Question 21 English 2

Assume that the counter and gate delays are negligible. If the counter starts at $$0,$$ then it cycles through the following sequence:

A
$$0, 3, 4$$
B
$$0, 3, 4, 5$$
C
$$0, 1, 2, 3, 4$$
D
$$0, 1, 2, 3, 4, 5$$
4
GATE CSE 2007
MCQ (Single Correct Answer)
+2
-0.6
Suppose only one multiplexer and one inverter are allowed to be used to implement any Boolean function of $$n$$ variables. What is the minimum size of the multiplexer needed?
A
$${2^n}$$ line to $$1$$ line
B
$${2^{n + 1}}$$ line to $$1$$ line
C
$${2^{n - 1}}$$ line to $$1$$ line
D
$${2^{n - 2}}$$ line to $$1$$ line
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